/* Copyright (C) 2020 Free Software Foundation, Inc. This file is part of GDB. This program is free software; you can redistribute it and/or modify it under the terms of the GNU General Public License as published by the Free Software Foundation; either version 3 of the License, or (at your option) any later version. This program is distributed in the hope that it will be useful, but WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License for more details. You should have received a copy of the GNU General Public License along with this program. If not, see . */ /* Support classes to wrap up the process of iterating over a multi-dimensional Fortran array. */ #ifndef F_ARRAY_WALKER_H #define F_ARRAY_WALKER_H #include "defs.h" #include "gdbtypes.h" #include "f-lang.h" /* Class for calculating the byte offset for elements within a single dimension of a Fortran array. */ class fortran_array_offset_calculator { public: /* Create a new offset calculator for TYPE, which is either an array or a string. */ explicit fortran_array_offset_calculator (struct type *type) { /* Validate the type. */ type = check_typedef (type); if (type->code () != TYPE_CODE_ARRAY && (type->code () != TYPE_CODE_STRING)) error (_("can only compute offsets for arrays and strings")); /* Get the range, and extract the bounds. */ struct type *range_type = type->index_type (); if (get_discrete_bounds (range_type, &m_lowerbound, &m_upperbound) < 0) error ("unable to read array bounds"); /* Figure out the stride for this array. */ struct type *elt_type = check_typedef (TYPE_TARGET_TYPE (type)); m_stride = type->index_type ()->bounds ()->bit_stride (); if (m_stride == 0) m_stride = type_length_units (elt_type); else { struct gdbarch *arch = get_type_arch (elt_type); int unit_size = gdbarch_addressable_memory_unit_size (arch); m_stride /= (unit_size * 8); } }; /* Get the byte offset for element INDEX within the type we are working on. There is no bounds checking done on INDEX. If the stride is negative then we still assume that the base address (for the array object) points to the element with the lowest memory address, we then calculate an offset assuming that index 0 will be the element at the highest address, index 1 the next highest, and so on. This is not quite how Fortran works in reality; in reality the base address of the object would point at the element with the highest address, and we would index backwards from there in the "normal" way, however, GDB's current value contents model doesn't support having the base address be near to the end of the value contents, so we currently adjust the base address of Fortran arrays with negative strides so their base address points at the lowest memory address. This code here is part of working around this weirdness. */ LONGEST index_offset (LONGEST index) { LONGEST offset; if (m_stride < 0) offset = std::abs (m_stride) * (m_upperbound - index); else offset = std::abs (m_stride) * (index - m_lowerbound); return offset; } private: /* The stride for the type we are working with. */ LONGEST m_stride; /* The upper bound for the type we are working with. */ LONGEST m_upperbound; /* The lower bound for the type we are working with. */ LONGEST m_lowerbound; }; /* A base class used by fortran_array_walker. There's no virtual methods here, sub-classes should just override the functions they want in order to specialise the behaviour to their needs. The functionality provided in these default implementations will visit every array element, but do nothing for each element. */ struct fortran_array_walker_base_impl { /* Called when iterating between the lower and upper bounds of each dimension of the array. Return true if GDB should continue iterating, otherwise, return false. SHOULD_CONTINUE indicates if GDB is going to stop anyway, and should be taken into consideration when deciding what to return. If SHOULD_CONTINUE is false then this function must also return false, the function is still called though in case extra work needs to be done as part of the stopping process. */ bool continue_walking (bool should_continue) { return should_continue; } /* Called when GDB starts iterating over a dimension of the array. The argument INNER_P is true for the inner most dimension (the dimension containing the actual elements of the array), and false for more outer dimensions. For a concrete example of how this function is called see the comment on process_element below. */ void start_dimension (bool inner_p) { /* Nothing. */ } /* Called when GDB finishes iterating over a dimension of the array. The argument INNER_P is true for the inner most dimension (the dimension containing the actual elements of the array), and false for more outer dimensions. LAST_P is true for the last call at a particular dimension. For a concrete example of how this function is called see the comment on process_element below. */ void finish_dimension (bool inner_p, bool last_p) { /* Nothing. */ } /* Called when processing the inner most dimension of the array, for every element in the array. ELT_TYPE is the type of the element being extracted, and ELT_OFF is the offset of the element from the start of array being walked, and LAST_P is true only when this is the last element that will be processed in this dimension. Given this two dimensional array ((1, 2) (3, 4)), the calls to start_dimension, process_element, and finish_dimension look like this: start_dimension (false); start_dimension (true); process_element (TYPE, OFFSET, false); process_element (TYPE, OFFSET, true); finish_dimension (true, false); start_dimension (true); process_element (TYPE, OFFSET, false); process_element (TYPE, OFFSET, true); finish_dimension (true, true); finish_dimension (false, true); */ void process_element (struct type *elt_type, LONGEST elt_off, bool last_p) { /* Nothing. */ } }; /* A class to wrap up the process of iterating over a multi-dimensional Fortran array. IMPL is used to specialise what happens as we walk over the array. See class FORTRAN_ARRAY_WALKER_BASE_IMPL (above) for the methods than can be used to customise the array walk. */ template class fortran_array_walker { /* Ensure that Impl is derived from the required base class. This just ensures that all of the required API methods are available and have a sensible default implementation. */ gdb_static_assert ((std::is_base_of::value)); public: /* Create a new array walker. TYPE is the type of the array being walked over, and ADDRESS is the base address for the object of TYPE in memory. All other arguments are forwarded to the constructor of the template parameter class IMPL. */ template fortran_array_walker (struct type *type, CORE_ADDR address, Args... args) : m_type (type), m_address (address), m_impl (type, address, args...) { m_ndimensions = calc_f77_array_dims (m_type); } /* Walk the array. */ void walk () { walk_1 (1, m_type, 0, false); } private: /* The core of the array walking algorithm. NSS is the current dimension number being processed, TYPE is the type of this dimension, and OFFSET is the offset (in bytes) for the start of this dimension. */ void walk_1 (int nss, struct type *type, int offset, bool last_p) { /* Extract the range, and get lower and upper bounds. */ struct type *range_type = check_typedef (type)->index_type (); LONGEST lowerbound, upperbound; if (get_discrete_bounds (range_type, &lowerbound, &upperbound) < 0) error ("failed to get range bounds"); /* CALC is used to calculate the offsets for each element in this dimension. */ fortran_array_offset_calculator calc (type); m_impl.start_dimension (nss == m_ndimensions); if (nss != m_ndimensions) { /* For dimensions other than the inner most, walk each element and recurse while peeling off one more dimension of the array. */ for (LONGEST i = lowerbound; m_impl.continue_walking (i < upperbound + 1); i++) { /* Use the index and the stride to work out a new offset. */ LONGEST new_offset = offset + calc.index_offset (i); /* Now print the lower dimension. */ struct type *subarray_type = TYPE_TARGET_TYPE (check_typedef (type)); walk_1 (nss + 1, subarray_type, new_offset, (i == upperbound)); } } else { /* For the inner most dimension of the array, process each element within this dimension. */ for (LONGEST i = lowerbound; m_impl.continue_walking (i < upperbound + 1); i++) { LONGEST elt_off = offset + calc.index_offset (i); struct type *elt_type = check_typedef (TYPE_TARGET_TYPE (type)); if (is_dynamic_type (elt_type)) { CORE_ADDR e_address = m_address + elt_off; elt_type = resolve_dynamic_type (elt_type, {}, e_address); } m_impl.process_element (elt_type, elt_off, (i == upperbound)); } } m_impl.finish_dimension (nss == m_ndimensions, last_p || nss == 1); } /* The array type being processed. */ struct type *m_type; /* The address in target memory for the object of M_TYPE being processed. This is required in order to resolve dynamic types. */ CORE_ADDR m_address; /* An instance of the template specialisation class. */ Impl m_impl; /* The total number of dimensions in M_TYPE. */ int m_ndimensions; }; #endif /* F_ARRAY_WALKER_H */